Add to ORKGWe consider a queueing system where feedback information about the level of congestion is given right after arrival instants. When the amount of work right after arrival is at most (respectively, larger than) K, then the server works at speed r1 (respectively, r2) until the next arrival instant. We derive the distribution of the workload right after and right before arrivals, as well as in steady state. In addition, we consider the generalization to the N-step service rule
Abstract. The distribution of the remaining service time upon reaching some target level in an M/G/1...
We consider a variant of M/M/1 where customers arrive singly or in pairs. Each single and one member...
With the ultimate aim of controlling the queue size, the conventional M/M/1 queueing model can be mo...
We consider a queueing system where feedback information about the level of congestion is given righ...
We consider a queueing system where feedback information about the level of congestion is given righ...
We consider a queueing system where feedback information about the level of congestion is given righ...
We consider a queueing system where feedback information about the level of congestion is given righ...
We consider a queueing system where feedback information about the level of congestion is given righ...
We consider a queueing system where feedback information about the level of congestion is given righ...
In this paper, we consider various queueing models in which the server can work at two different ser...
In this paper, we consider various queueing models in which the server can work at two different ser...
In this paper, we consider various queueing models in which the server can work at two different ser...
In this paper, we consider various queueing models in which the server can work at two different ser...
In this paper, we consider various queueing models in which the server can work at two different ser...
We consider two types of queues with workload-dependent arrival rate and service speed. Our study is...
Abstract. The distribution of the remaining service time upon reaching some target level in an M/G/1...
We consider a variant of M/M/1 where customers arrive singly or in pairs. Each single and one member...
With the ultimate aim of controlling the queue size, the conventional M/M/1 queueing model can be mo...
We consider a queueing system where feedback information about the level of congestion is given righ...
We consider a queueing system where feedback information about the level of congestion is given righ...
We consider a queueing system where feedback information about the level of congestion is given righ...
We consider a queueing system where feedback information about the level of congestion is given righ...
We consider a queueing system where feedback information about the level of congestion is given righ...
We consider a queueing system where feedback information about the level of congestion is given righ...
In this paper, we consider various queueing models in which the server can work at two different ser...
In this paper, we consider various queueing models in which the server can work at two different ser...
In this paper, we consider various queueing models in which the server can work at two different ser...
In this paper, we consider various queueing models in which the server can work at two different ser...
In this paper, we consider various queueing models in which the server can work at two different ser...
We consider two types of queues with workload-dependent arrival rate and service speed. Our study is...
Abstract. The distribution of the remaining service time upon reaching some target level in an M/G/1...
We consider a variant of M/M/1 where customers arrive singly or in pairs. Each single and one member...
With the ultimate aim of controlling the queue size, the conventional M/M/1 queueing model can be mo...